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If a prime divisor p with multiplicity e can be found, then only roots which are divisors of e need to be considered, much reducing the work necessary. To this end divisibility by a set of small primes is checked.
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Also, did you know that there's no proof that there's an infinite amount of these numbers? They're neat. I am currently in the process of computing a larger and a more satisfying one, but it's on a low power device that's been running for a while now trying to find this prime, unsuccessfully so far.